Answer :
The proportion of the tapestries' height to width using whole numbers is 3:2
proportions are expressed as the ratio ratio two integers. For instance a/b is the ratio of a to b
Given the following sides it a tapestries
Width = 1m
Height = 1.5m
Taking the ratio of the height to the width is expressed as;
Ratio = 1.5 : 1
Writing as a fraction
Ratio = 1.5/1
Ratio = 1.5
Ratio = 15/10
Ratio = 3:2
Hence the proportion of the tapestries' height to width using whole numbers is 3:2
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Final answer:
The proportion of the tapestry's height to its width is expressed in whole numbers as a ratio of 3:2. This is calculated by converting the initial measurements into whole numbers and then simplifying the ratio.
Explanation:
Robinson's tapestries measure 1.5m in height and 1m in width. When asked to express the proportion of a tapestry's height to its width in whole numbers using ratio notation, we first need to determine the ratio between the two measurements. A ratio between two quantities, such as height and width, is simply a fraction that describes how many times one quantity is contained within the other. In this case, the ratio of the tapestry's height (1.5m) to width (1m) would be 1.5/1 = 1.5. However, it is asked for the ratio to be expressed in whole numbers. The easiest way to achieve this is to eliminate the decimal by multiplying both numbers by 10, resulting in a ratio of 15:10. However, we can still simplify this ratio by dividing both parts by their greatest common divisor, which is 5, giving a final ratio of 3:2. This means that for every 2 units of width, there are 3 units of , a fact that may help Robinsonheight in his design decisions.
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